Casey Carpet One Floor & Home, with locations in Lubbock and Amarillo, Texas, has been a prominent name in the flooring industry for over 70 years. Founded by lifelong friends Larry Doyle and David Casey in 1946, the company was born from a passion for home improvement and a commitment to serving the local community. Their first store opened in Lubbock, quickly followed by a second location in Amarillo, allowing Casey Carpet One to extend its reach and help more customers achieve their home renovation dreams.
As a member of the world's largest cooperative of independently-owned flooring stores, Casey Carpet One combines the personal touch of a small, local business with the vast resources and selection of a global network. The company's focus is to provide a wide range of flooring options, including carpet, hardwood, luxury vinyl, laminate, and tile, tailored to meet the unique needs of both residential and commercial clients.
One of the standout features of Casey Carpet One is their Beautiful Guarantee™, which reassures customers that if they don't love their new floors, the company will replace them at no extra cost. To enhance the shopping experience, they also offer flexible financing options and innovative tools, such as a room visualizer that allows clients to see how different flooring styles will look in their spaces.
Community involvement is a core value at Casey Carpet One. They actively support local causes and initiatives, such as their annual fall fundraiser for the Amarillo Children’s Home, showcasing their dedication to giving back to the region they serve.
Shopping at Casey Carpet One means more than just buying flooring; it’s an opportunity to collaborate with flooring experts who are intimately familiar with the design trends and climatic challenges unique to the Texas Panhandle and South Plains. Whether customers are looking to upgrade their homes or renovate commercial spaces, Casey Carpet One remains committed to exceptional service and quality, enabling each of their clients to create beautiful and functional spaces.